You received partial credit in the previous attempt.

$\backslash$table$[[$TASK$,$SECONDS,TASKS THAT MUST$],[$PRECEDE IT$,,]]$

The workday is $5\mathrm{.}5$ hours long. The demand for the completed product is $600$ per day.

a$.$ Find the cycle time required to produce $600$ units per day.

Note: Round your answer to $1$ decimal place.

$\backslash$table$[[$Cycle time,$33\mathrm{.}0,$seconds per unit$]]$

b$.$ What is the theoretical number of workstations?

Note: Round up your answer to the next whole number.

$\backslash$table$[[$Number of workstations,$4]]$

d$.$ Balance the line using sequential restrictions and the longest$-$operating$-$time rule. Note: Leave no cells blank $-$ be certain to enter $"0"$ wherever required. Round your answers to $1$ decimal place. $$

d$.$ Balance the line using sequential restrictions and the longest$-$operating$-$time rule. Note: Leave no cells blank $-$ be certain to enter $"0"$ wherever required. Round your answers to $1$ decimal place.

$\backslash$table$[[$Work Station,Task,Idle Time$],[$I$,,24\mathrm{.}0],[$II$,,],[$III$,,],[$IV$,,],[$V$,,]]$

e$.$ What is the efficiency of the line balanced as in part $(d,$ assuming it is running at the cycle time from part $($a$)?$

Note: Round your answer to $1$ decimal place.

Efficiency

$\%$

f$.$ Suppose that demand rose from $600$ to $800$ units per day. What would you do$?$

Note: Round your answer to the nearest whole number.

f$.$ Suppose that demand rose from $600$ to $800$ units per day. What would you do$?$

Note: Round your answer to the nearest whole number.

cycle time to

seconds, which may require rebalancing the line.

g$.$ Suppose that demand rose from $600$ to $1,000$ units per day. What would you do$?$

Note: Round your answer to $2$ decimal places.

Work overtime for

hours